Reference: https://rdrr.io/cran/TSMining/ https://rpubs.com/esobolewska/dtw-time-series https://cran.r-project.org/web/packages/STMotif/vignettes/STMotif.html https://cran.r-project.org/web/packages/tsmp/vignettes/press.html

Import dhe dataset

The data was downloaded from the author source. Then imported in R as a excel file.

library(readxl)
Table_S1_DEgen <- read_excel("D:/ALDA 2021/CARLETON 2022/STAT5900-Genomic/Final Project STAT5900F/Table S1 Rev1- Differentially expressed gene during encystation.xlsx",   sheet = "log2 fold change")
#View(Table_S1_DEgen)
head(Table_S1_DEgen)
NA
Gen_T1_T2<-Table_S1_DEgen[,-3] #save gene_id and time from T1 to T2
head(Gen_T1_T2)
Gen_T1_T2$Geneid=as.factor(Gen_T1_T2$Geneid)
Gen_T1_T2$T1 =as.numeric(Gen_T1_T2$T1)

Check if rows are standardized

mean(as.matrix(Gen_T1_T2[1,-c(1,2)],na.rm = T))# try for the first row
[1] 2.773333
sd(as.matrix(Gen_T1_T2[1,-c(1,2)],na.rm = T)) # try for the first row
[1] 2.84546

Delete observations with missing data n%

# this function will delete all rows with missing data based on a threshold n (n%)
delete.row_na <- function(D, n) {
  D[rowSums(D==0)<= n*ncol(D),]
}

Remove observations with missing values more than 95% (rows removed)

gen_T1_T2_del<-delete.row_na(Gen_T1_T2[,-c(1,2)],0.95)
dim(gen_T1_T2_del)
[1] 3908   12
i_names<-rownames(gen_T1_T2_del)# names of genes saved after removing those with NA
length(i_names)
[1] 3908
head(i_names)
[1] "1" "2" "3" "4" "5" "6"

A function which will Standardize the rows of the dataframe.

Each row is considered as a time series (observation). For a better similarity measure we will standardize the time series (each row of the dataset).

ByRow_Sd=function(M){
    A=matrix(NA,nrow=nrow(M),ncol=ncol(M))
      for(i in 1:nrow(M)) 
    {
      for (j in 1:ncol(M))
      {
        A[i,j]=(M[i,j]-mean(M[i,],na.rm=T))/sd(M[i,],na.rm = T)
      }
  }
 return(A)
    }
# transform our dataframe as a matrix to work better with the standardization function by row (removed the geneID column)
Gen_1<-as.matrix(gen_T1_T2_del[,-1])
Gen_standardized<-ByRow_Sd(Gen_1)
# checking for the first row the mean and sd
mean(Gen_standardized[1,],na.rm = T)
[1] 5.043511e-17
sd(Gen_standardized[1,],na.rm=T)
[1] 1

Create a function which will plot each gene

(after log2 transformed taken from the authors)

# Graph before standardization
Plot_gene_real=function(M){
  A=plot(M[1,],ylim=c(-5,10),xlab="Time",ylab="value",main="Gene expression over time-before",type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="darkblue")
}
  print(A)
}

# before removing T1 which is 0 for all genes
Plot_gene_real(Gen_1)
NULL
abline(v=4,col="red",lwd=2)
abline(v=7,col="purple",lwd=2)
abline(v=11,col="green",lwd=2)
arrows(10,-5,11,-3.5, col="green",lwd=2)
arrows(10,10,11,9.5,col="green",lwd=2)
text(5,-3,"time 10.5h",col="red")
text(5.8,10,"time 21h",col="purple")
text(9.6,-4.5,"Cyst",col="green")


# after removing T1 which is 0 for all genes
Plot_gene_real(Gen_1)
NULL
abline(v=4,col="red",lwd=2)
abline(v=7,col="purple",lwd=2)
abline(v=10,col="green",lwd=2)
arrows(9,-5,10,-3.5, col="green",lwd=2)
arrows(9,10,10,9.5,col="green",lwd=2)
text(5,-3,"time 10.5h",col="red")
text(5.8,10,"time 21h",col="purple")
text(9.6,-4.5,"Cyst",col="green")

Since they all start at time 0 in moment of time T1 we may remove this time from our consideration!

Plot_gene_real(Gen_1)
NULL

Function which will plot genes after standardization

Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3.5,3.5),xlab="Time",ylab="value",main="Gene expression over time-after")
for (i in 1:nrow(M)){
    lines(M[i,],col="darkblue")
}
  print(A)
  }
Plot_gene(Gen_standardized)
NULL
abline(v=4,col="red",lwd=2)
abline(v=7,col="purple",lwd=2)
abline(v=10,col="green",lwd=2)
arrows(8,4.5,10,3.1, col="green",lwd=2)
arrows(8,-4.5,10,-3.1,col="green",lwd=2)
text(5,-3,"time 10.5h",col="red")
text(5.8,3,"time 21h",col="purple")
text(9.6,-3,"Cyst",col="green")

Create some graphs for the gene evolution using ggplot

library(data.table)
Registered S3 method overwritten by 'data.table':
  method           from
  print.data.table     
data.table 1.14.4 using 4 threads (see ?getDTthreads).  Latest news: r-datatable.com
library(dplyr)

Attaching package: ‘dplyr’

The following objects are masked from ‘package:data.table’:

    between, first, last

The following objects are masked from ‘package:stats’:

    filter, lag

The following objects are masked from ‘package:base’:

    intersect, setdiff, setequal, union
# transpose function
Gen_ID<-Gen_T1_T2$Geneid # save geneID information for latter
gen_T1_T2_transp<-t(Gen_standardized) # standardized time series
dim(gen_T1_T2_transp)
[1]   11 3908
# in the transpose matrix genes are in columns and time in rows,  12x5320 
library(tidyr)
library(tidyverse)
Registered S3 methods overwritten by 'dbplyr':
  method         from
  print.tbl_lazy     
  print.tbl_sql      
── Attaching packages ──────────────────────── tidyverse 1.3.2 ──✔ ggplot2 3.4.0     ✔ purrr   0.3.5
✔ tibble  3.1.8     ✔ stringr 1.4.1
✔ readr   2.1.3     ✔ forcats 0.5.2── Conflicts ─────────────────────────── tidyverse_conflicts() ──
✖ dplyr::between()   masks data.table::between()
✖ dplyr::filter()    masks stats::filter()
✖ dplyr::first()     masks data.table::first()
✖ dplyr::lag()       masks stats::lag()
✖ dplyr::last()      masks data.table::last()
✖ purrr::transpose() masks data.table::transpose()
gene_long<-gather(data.frame(gen_T1_T2_transp[c(1:11),c(1:3908)])) 
head(gene_long)
dim(gene_long)
[1] 42988     2
gene_long$value=as.numeric(gene_long$value)
# make a timepoint column
t<-c("3.5h","7h","10.5h","14h","17.5h","21h","24.5h","28h","31.5h","Cyst","T2")
gene_long<- gene_long %>% mutate(time=rep(1:11,3908))
View(gene_long)


# plot by key first 12 genes
gene_long[1:220,]  %>% 
  ggplot(aes(x=time, y=value, color=key)) +
  geom_line( size=1) +
  ggtitle("Gene sequences over time") +
  theme(legend.position="none")+
  facet_wrap(~ key , scales = "free", nrow= 5) 
Warning: Using `size` aesthetic for lines was deprecated in ggplot2 3.4.0.
Please use `linewidth` instead.

gene_long[1:44,]  %>% 
     ggplot(aes(x=time, y=value, color=key)) +
     geom_line( size=1) +
     ggtitle("Gene sequences over time") +
     theme(legend.position="none")+
     facet_wrap(~ key , scales = "free", nrow= 1) 

NA
# plot by key first 12 genes
t1<-c("3.5h","7h","10.5h","14h","17.5","21h","24.5h","28h","31.5h","cycl","T2")
gene_long<-gene_long  %>% mutate(TIME=rep(t1,3908))
gene_long %>%
    ggplot(aes(x=time, y=value, color=key)) +
    geom_line( size=0.1) +
    ggtitle("gene evolution over time") +
    theme(legend.position="none")

Create a time series with all genes together

This will halp us use the time series methodologies. The long time series here will have a frequency of 11.

library(fpp3)
── Attaching packages ───────────────────────────── fpp3 0.4.0 ──
✔ lubridate   1.8.0     ✔ feasts      0.3.0
✔ tsibble     1.1.3     ✔ fable       0.3.2
✔ tsibbledata 0.4.1     
── Conflicts ────────────────────────────────── fpp3_conflicts ──
✖ dplyr::between()     masks data.table::between()
✖ lubridate::date()    masks base::date()
✖ dplyr::filter()      masks stats::filter()
✖ dplyr::first()       masks data.table::first()
✖ lubridate::hour()    masks data.table::hour()
✖ tsibble::intersect() masks base::intersect()
✖ tsibble::interval()  masks lubridate::interval()
✖ lubridate::isoweek() masks data.table::isoweek()
✖ tsibble::key()       masks data.table::key()
✖ dplyr::lag()         masks stats::lag()
✖ dplyr::last()        masks data.table::last()
✖ lubridate::mday()    masks data.table::mday()
✖ lubridate::minute()  masks data.table::minute()
✖ lubridate::month()   masks data.table::month()
✖ lubridate::quarter() masks data.table::quarter()
✖ lubridate::second()  masks data.table::second()
✖ tsibble::setdiff()   masks base::setdiff()
✖ purrr::transpose()   masks data.table::transpose()
✖ tsibble::union()     masks base::union()
✖ lubridate::wday()    masks data.table::wday()
✖ lubridate::week()    masks data.table::week()
✖ lubridate::yday()    masks data.table::yday()
✖ lubridate::year()    masks data.table::year()
library(forecast)
Registered S3 method overwritten by 'quantmod':
  method            from
  as.zoo.data.frame zoo 

Attaching package: ‘forecast’

The following objects are masked from ‘package:fabletools’:

    accuracy, forecast
library(fpp2)
── Attaching packages ─────────────────────────────── fpp2 2.4 ──
✔ fma       2.4     ✔ expsmooth 2.3
── Conflicts ────────────────────────────────── fpp2_conflicts ──
✖ purrr::transpose() masks data.table::transpose()

Attaching package: ‘fpp2’

The following object is masked from ‘package:fpp3’:

    insurance
plot(ts(gene_long$value,start=1, frequency=11), main="long time series of observations", col="darkblue")

# ggseasonplot(ts(gene_long$value,start=2000, frequency=12),season.labels = NULL)
autoplot(ts(gene_long$value,start=1, frequency=11),col="darkblue")

library(fpp3)
library(forecast)
set.seed(12345678)
gene_ts<-ts(gene_long$value, start=1,frequency=11)
#ggseasonplot(gene_ts)
seasonplot(gene_ts, col=c("pink","orange","purple","red","grey"),main="Seasonplot gene time expression",xlab="time",season.labels=c("3.5h","7h","10.5h","14h","17.5","21h","24.5h","28h","31.5h","cycl","T2")) #ok


seasonplot(gene_ts, col=c("pink","orange","purple","red","grey"),main="Seasonplot",xlab="time",season.labels=c("3.5h","7h","10.5h","14h","17.5","21h","24.5h","28h","31.5h","cycl","T2")) #ok

#TSMP library

reference: https://github.com/matrix-profile-foundation/tsmp

library(tsmp)

Reference: https://www.r-bloggers.com/2020/09/100-time-series-data-mining-questions-part-2/

# Basic workflow:
matrix <- tsmp(gene_ts, window_size = 11) %>%
  find_motif(n_motifs = 3) %T>%
  plot()

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STOMP [-------------------------------]   2% at 154 it/s, elapsed:  4s, eta:  5m
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STOMP [=>-----------------------------]   8% at 210 it/s, elapsed: 16s, eta:  3m
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STOMP [==>----------------------------]   8% at 211 it/s, elapsed: 16s, eta:  3m
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Finished in 2.76 mins

matrix <- tsmp(gene_ts, window_size = 11) %>%
  find_motif(n_motifs = 4) %T>%
  plot()

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tictac3 <- Sys.time()
Motif.discovery<-compute(gene_ts, 11) %>% motifs() %>% visualize()

Motif.discovery
NULL
tictac3 <- Sys.time() - tictac3

cat(paste("compute(), motifs(), visualize() finished in ", tictac3, "seconds (with plot!)\n\n"))
compute(), motifs(), visualize() finished in  15.3663511276245 seconds (with plot!)
## compute(), motifs(), visualize() finished in  0.0680019855499268 seconds (with plot!)

Try codes below to obtain the different motifs

# Motif.discovery<-compute(gene_ts, 11) %>% motifs(3) %>% visualize()
# Motif.discovery

Look at the value of motifs what changes in visualization

 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(5) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(6) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(10) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(20) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(200) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(50) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(2) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(20) %>% visualize()

Cluster analysis

Euclidean distance matrix

After removing T1 which is 0 for all observations

library(factoextra)
eu_dist<-dist(Gen_1)
hclust<-hclust(eu_dist)
plot(hclust)

manhatan_dist<-dist(Gen_1, method="manhattan")
fviz_dist(manhatan_dist)


# Cluster analysis when T1 is removed and in original data
# 73% variance explained
k2<- kmeans(data.frame(Gen_1), centers = 3, nstart = 25)
fviz_cluster(k2,data=data.frame(Gen_1),label=NA, main="Before standardization")


k2.1<- kmeans(data.frame(Gen_1), centers = 4, nstart = 25)
fviz_cluster(k2.1,data=data.frame(Gen_1),label=NA, main="Before standardization")


# for k2.1
# save the index for genes in each cluster and visualize them
cluster_1.2<-which(k2.1$cluster==1)
cluster_2.2<-which(k2.1$cluster==2)
cluster_3.2<-which(k2.1$cluster==3)
cluster_4.2<-which(k2.1$cluster==4)

length(cluster_1.2)
[1] 1351
#
length(cluster_2.2)
[1] 504
#
length(cluster_3.2)
[1] 94
#
length(cluster_4.2)
[1] 1959
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3.5,5),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
# get the cluster visualization in one
par(mfrow=c(1,4))

Plot_gene(Gen_1[cluster_1.2,-1])
NULL
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3.5,3),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_1[cluster_2.2,-1])
NULL
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-0.5,9),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
Plot_gene(Gen_1[cluster_3.2,-1])
NULL
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2,6),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_1[cluster_4.2,])
NULL

########################### After standardization ###############

k2.1<- kmeans(data.frame(Gen_standardized), centers = 4, nstart = 25)
fviz_cluster(k2.1,data=data.frame(Gen_1),label=NA, main="Before standardization")


# 
# for k2.1

# save the index for genes in each cluster and visualize them
cluster_1.2<-which(k2.1$cluster==1)
cluster_2.2<-which(k2.1$cluster==2)
cluster_3.2<-which(k2.1$cluster==3)
cluster_4.2<-which(k2.1$cluster==4)


Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
# get the cluster visualization in one
par(mfrow=c(1,4))

Plot_gene(Gen_standardized[cluster_1.2,])
NULL
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_standardized[cluster_2.2,-1])
NULL
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2.2,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
Plot_gene(Gen_standardized[cluster_3.2,])
NULL
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2.3,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_standardized[cluster_4.2,])
NULL

###################################

# after data are transformed-> standardized data
# 78% variance explained
k3<- kmeans(data.frame(Gen_standardized[,]), centers = 3, nstart = 25)
fviz_cluster(k3,data=data.frame(Gen_standardized[,]),label=NA,main="After standardization")


k4<- kmeans(data.frame(Gen_standardized[,]), centers = 4, nstart = 25)
fviz_cluster(k4,data=data.frame(Gen_standardized[,]),label=NA,main="After standardization")

# save the index for genes in each cluster and visualize them
cluster_1<-which(k3$cluster==1)
cluster_2<-which(k3$cluster==2)
cluster_3<-which(k3$cluster==3)
length(cluster_1)
[1] 1582
#[1] 1587
length(cluster_2)
[1] 1594
#[1] 727
length(cluster_3)
[1] 732
#[1] 1594

# get the cluster visualization in one
par(mfrow=c(1,3))

Plot_gene(Gen_1[cluster_1,])
NULL
Plot_gene(Gen_1[cluster_2,])
NULL
Plot_gene(Gen_1[cluster_3,])
NULL

Reference: https://www.r-bloggers.com/2019/10/cluster-multiple-time-series-using-k-means-2/

In standardized data we see a clear division of genes in clusters.

# for visualization purpose
time_names<-colnames(Gen_1)# save time names

colnames(Gen_standardized)<-time_names
View(Gen_standardized)
heatmap(Gen_standardized)

heatmap(Gen_1)

Manhattan distance

library(factoextra)
manhatan_dist<-dist(Gen_1, method="manhattan")
hclust<-hclust(manhatan_dist)
plot(hclust)

fviz_dist(manhatan_dist)


manhatan_dist<-dist(Gen_standardized, method="manhattan")
fviz_dist(manhatan_dist)

Minkowski distance

library(factoextra)
minkowski_dist<-dist(Gen_1, method="minkowski",p=2)
hclust<-hclust(minkowski_dist)
plot(hclust)

fviz_dist(minkowski_dist)

NA
NA
minkowski_dist<-dist(Gen_standardized, method="minkowski",p=2)
fviz_dist(minkowski_dist)


eucl_dist<-dist(Gen_standardized)
fviz_dist(eucl_dist)

reference: https://stackoverflow.com/questions/3081066/what-techniques-exists-in-r-to-visualize-a-distance-matrix

eu_dist<-dist(Gen_standardized)
dist_m <- as.matrix(eu_dist)
#dis_matrix<-write.csv(dist_m, "dist_matrix_graph.csv") # if want to save the result in csv
dist_mi <- 1/dist_m # one over, as qgraph takes similarity matrices as input
library(qgraph)
Registered S3 method overwritten by 'htmlwidgets':
  method           from         
  print.htmlwidget tools:rstudio
#jpeg('example_forcedraw.jpg', width=1000, height=1000, unit='px')
qgraph(dist_mi[1:100,1:100], layout='spring', vsize=3)
Warning: Non-finite weights are omitted

#dev.off()
index<-which(dist_mi<=0.3)
dist_na<-dist_mi
dist_na[-index]="NA"
dim(dist_na)
[1] 3908 3908
dist_reduced<-na.omit(dist_na)
dim(dist_reduced)
[1] 3908 3908
qgraph(na.omit(dist_reduced), layout='spring', vsize=3)
Warning: Non-finite weights are omittedError in abs(E$weight) : non-numeric argument to mathematical function

Taking too long to run!!

qgraph(dist_mi[1:500,1:500], layout='spring', vsize=3)
Warning: Non-finite weights are omitted

It seems from the cluster analysis and graphs that there is a small world of genes which are clearly different from the other genes. And these genes are the ones which have changes behavior during the last time periods.

Q<-qgraph(dist_mi[3000:3900,3000:3900], layout='spring', vsize=3)
# Q
# From      To    Weight
# 1      ---     2   0.83 
# 2      ---     3   0.83 
# 1      ---     4   0.86 
# 2      ---     4   2.94 
# 3      ---     4   0.86 

reference: http://sachaepskamp.com/qgraph/examples

# # Correlations:
# Q <- qgraph(dist_mi[1:500,1:500], minimum = 0.1, cut = 0.9, vsize = 1.5, borders = TRUE)
# title("Distance Graph", line = 2.5)
# qgraph(Q, overlay = TRUE)
# title("distances", line = 2.5)

Taking too long to run!!

#qgraph(dist_mi, layout='spring', vsize=3)

reference: https://www.datanovia.com/en/blog/easy-correlation-matrix-analysis-in-r-using-corrr-package/

library(corrr)
res.cor <- correlate(Gen_1)# between time moments
Correlation computed with
• Method: 'pearson'
• Missing treated using: 'pairwise.complete.obs'
res.cor
res.cor %>% network_plot()# T2 is not correlated because in almost all genes this is the last moment of time observed and values retur to 0

res.cor <- correlate(Gen_1[,-11])# between time moments
Correlation computed with
• Method: 'pearson'
• Missing treated using: 'pairwise.complete.obs'
res.cor %>% network_plot(min_cor=0.1,colours = c("red", "white", "darkblue"))

From this graph we are understanding that the last moment of time are important for gene evolution they are highly positively correlated.This may be used as a reasoning to classify our genes based on their evolution and changes over intervals of time. Moments of time from 10.5 h to 31.5h have high correlations and then a drop from this set to Cyst. So, may we consider moments of time10.5 to 31.5 for possible clusters?

DTW distance matrix in R

Reference: https://stackoverflow.com/questions/49500668/calculating-a-distance-matrix-by-dtw

Example

library(dtw)
Loading required package: proxy

Attaching package: ‘proxy’

The following objects are masked from ‘package:stats’:

    as.dist, dist

The following object is masked from ‘package:base’:

    as.matrix

Loaded dtw v1.23-1. See ?dtw for help, citation("dtw") for use in publication.
library(dtwclust)
dtwclust:
Setting random number generator to L'Ecuyer-CMRG (see RNGkind()).
To read the included vignettes type: browseVignettes("dtwclust").
See news(package = "dtwclust") after package updates.
M<-matrix(c(2,3,4,3,2,1,2,3,4,3,2,1,1,9,9,9,0,0,0,2,1,2,3,8),nrow=6)
M
     [,1] [,2] [,3] [,4]
[1,]    2    2    1    0
[2,]    3    3    9    2
[3,]    4    4    9    1
[4,]    3    3    9    2
[5,]    2    2    0    3
[6,]    1    1    0    8
dtw_distmat <- proxy::dist(M, method = "dtw", upper = TRUE, diag = TRUE)
dtw_distmat
   1  2  3  4  5  6
1  0 12 14 12  4 10
2 12  0  5  0 12 17
3 14  5  0  5 16 22
4 12  0  5  0 12 17
5  4 12 16 12  0 11
6 10 17 22 17 11  0

#suppressPackageStartupMessages(library(dtw))
Data<-as.matrix(Gen_standardized)
dim(Data)
[1] 3908   11
dtw_distmat <- proxy::dist(Data, method = "dtw", upper = TRUE, diag = TRUE)
head(dtw_distmat,10)
Error in .Primitive("[")(x, 1:6, , drop = FALSE) : 
  incorrect number of dimensions
library(dtwclust)
View(gen_T1_T2_transp)
dtw_cluster2 = tsclust(gen_T1_T2_transp, type="partitional",k=6,preproc = zscore,distance="dtw_basic",centroid = "pam",trace=T)

    Precomputing distance matrix...

Iteration 1: Changes / Distsum = 11 / 5580.749
Iteration 2: Changes / Distsum = 0 / 5571.213

    Elapsed time is 2.92 seconds.
plot(dtw_cluster2)

dtw_cluster2@cluster
 [1] 6 6 6 5 5 2 1 4 3 2 6
dtw_cluster1 = tsclust(gen_T1_T2_transp, type="partitional",k=3,preproc = zscore,distance="dtw_basic",centroid = "pam",trace=T)

    Precomputing distance matrix...

Iteration 1: Changes / Distsum = 11 / 15965.39
Iteration 2: Changes / Distsum = 3 / 13206.46
Iteration 3: Changes / Distsum = 1 / 12327.11
Iteration 4: Changes / Distsum = 1 / 12098.35
Iteration 5: Changes / Distsum = 0 / 12098.35

    Elapsed time is 2.9 seconds.
plot(dtw_cluster1)

plot(dtw_cluster1,type = "centroid")

plot(dtw_cluster1,type = "sc")

library(dtw);
alignment<-dtw(Gen_standardized[1,],Gen_standardized[2,],keep=TRUE)

Refrence: https://dynamictimewarping.github.io/r/

## Display the warping curve, i.e. the alignment curve
plot(alignment,type="threeway",col="red",lwd=3)


## Align and plot with the Rabiner-Juang type VI-c unsmoothed recursion
plot(dtw(Gen_standardized[1,],Gen_standardized[2,],keep=TRUE,step=rabinerJuangStepPattern(6,"c")),type="twoway",offset=-2,lwd=3,main="Gene 1 and Gene 2");


## See the recursion relation, as formula and diagram
rabinerJuangStepPattern(6,"c")
Step pattern recursion:
g[i,j] = min(
     g[i-3,j-2] +     d[i-2,j-1] +     d[i-1,j  ] +     d[i  ,j  ] ,
     g[i-1,j-1] +     d[i  ,j  ] ,
     g[i-2,j-3] +     d[i-1,j-2] +     d[i  ,j-1] + 0 * d[i  ,j  ] ,
  )

 Normalization hint: N
plot(rabinerJuangStepPattern(6,"c"),lwd=3)

# sequence  and sequence 6
alignment<-dtw(Gen_standardized[1,],Gen_standardized[6,],keep=TRUE)

## Display the warping curve, i.e. the alignment curve
plot(alignment,type="threeway",col="red",lwd=3)


## Align and plot with the Rabiner-Juang type VI-c unsmoothed recursion
plot(dtw(Gen_standardized[1,],Gen_standardized[6,],keep=TRUE,step=rabinerJuangStepPattern(6,"c")),type="twoway",offset=-2,lwd=3,main="Gene 1 and Gene 6");


## See the recursion relation, as formula and diagram
rabinerJuangStepPattern(6,"c")
Step pattern recursion:
g[i,j] = min(
     g[i-3,j-2] +     d[i-2,j-1] +     d[i-1,j  ] +     d[i  ,j  ] ,
     g[i-1,j-1] +     d[i  ,j  ] ,
     g[i-2,j-3] +     d[i-1,j-2] +     d[i  ,j-1] + 0 * d[i  ,j  ] ,
  )

 Normalization hint: N
plot(rabinerJuangStepPattern(6,"c"),lwd=3)

# sequence 1 and sequence 3000
alignment<-dtw(Gen_standardized[1,],Gen_standardized[3000,],keep=TRUE)

## Display the warping curve, i.e. the alignment curve
plot(alignment,type="threeway",col="red",lwd=3)


## Align and plot with the Rabiner-Juang type VI-c unsmoothed recursion
plot(dtw(Gen_standardized[1,],Gen_standardized[3000,],keep=TRUE,step=rabinerJuangStepPattern(6,"c")),type="twoway",offset=-2,lwd=3,main="Gene 1 and Gene 3000");


## See the recursion relation, as formula and diagram
rabinerJuangStepPattern(6,"c")
Step pattern recursion:
g[i,j] = min(
     g[i-3,j-2] +     d[i-2,j-1] +     d[i-1,j  ] +     d[i  ,j  ] ,
     g[i-1,j-1] +     d[i  ,j  ] ,
     g[i-2,j-3] +     d[i-1,j-2] +     d[i  ,j-1] + 0 * d[i  ,j  ] ,
  )

 Normalization hint: N
plot(rabinerJuangStepPattern(6,"c"),lwd=3)

More work regarding DTW

To use this function, you would simply need to pass in the matrix of gene expression time series as an argument, and the function will return a matrix of DTW distances. For example, if your matrix of gene expression time series is called geneMatrix, you could use the following code to calculate the DTW distances:

calculateDTW <- function(geneMatrix) {
  # Calculate the number of genes in the matrix
  nGenes <- nrow(geneMatrix)
  
  # Create an empty matrix to store the DTW distances
  dtwMatrix <- matrix(0, nrow = nGenes, ncol = nGenes)
  
  # Loop through each pair of genes
  for (i in 1:(nGenes-1)) {
    for (j in (i+1):nGenes) {
      
      # Calculate the DTW distance between the two gene expression time series
      dtwMatrix[i,j] <- dtw(geneMatrix[i,], geneMatrix[j,], keep=T)$distance
      dtwMatrix[j,i] <- dtwMatrix[i,j]
    }
  }
  
  return(dtwMatrix)
}
dtwMatrix[i,j] <- dtw(geneMatrix[i,], geneMatrix[j,], keep=T)$distance
dtwMatrix[j,i] <- dtwMatrix[i,j]

#Example

A <- matrix(c(1,2,3,4,5,3,4,5,4,3,6,7,8,7,6,5,4,5,9,34,34,21,32,43,5,4,32,12,12,23,45,54), nrow=4, byrow=TRUE)

# Calculate the DTW distance matrix for the matrix A
dtwMatrix <- calculateDTW(A)

# Print the DTW distance matrix
print(dtwMatrix)
     [,1] [,2] [,3] [,4]
[1,]    0   18  151  160
[2,]   18    0  154  161
[3,]  151  154    0   66
[4,]  160  161   66    0

This matrix shows the DTW distances between each pair of gene expression time series in the matrix A. For example, the distance between the first and second time series is 18, the distance between the first and third time series is 151, and so on. You can use this matrix to compute the clusters of the genes using a clustering algorithm, as described in the previous response.

# Load the ggplot2 package
library(ggplot2)

# Calculate the DTW distance matrix for the matrix A
distanceMatrix <- calculateDTW(A)

# Use the k-means algorithm to cluster the genes
k <- 3  # Set the number of clusters to 3
clusters <- kmeans(distanceMatrix, k)

# Create a data frame with the gene names and cluster assignments
geneData <- data.frame(gene=rownames(dtwMatrix), cluster = clusters$cluster)
Error in data.frame(gene = rownames(dtwMatrix), cluster = clusters$cluster) : 
  arguments imply differing number of rows: 0, 4

This will create a scatter plot of the genes in the matrix A, with the genes in each cluster being plotted in a different color. This plot can be useful for visualizing the clusters that were identified by the clustering algorithm, and can help you to understand the underlying structure of the gene expression data.

# Load the required packages
library(tseries)
library(zoo)
library(stats)
library(fpc)
library(ggplot2)

# Define the matrix A
A <- matrix(c(1,2,3,4,5,3,4,5,4,3,6,7,8,7,6,5,4,5,9,34,34,21,32,43,5,4,32,12,12,23,45,54), nrow=4, byrow=TRUE)

# Calculate the DTW distance matrix for the matrix A
calculateDTW <- function(geneMatrix) {
  # Calculate the number of genes in the matrix
  nGenes <- nrow(geneMatrix)
  
  # Create an empty matrix to store the DTW distances
  dtwMatrix <- matrix(0, nrow = nGenes, ncol = nGenes)
  
  # Loop through each pair of genes
  for (i in 1:(nGenes-1)) {
    for (j in (i+1):nGenes) {
      
      # Calculate the DTW distance between the two gene expression time series
      dtwMatrix[i,j] <- dtw(geneMatrix[i,], geneMatrix[j,], keep=T)$distance
      dtwMatrix[j,i] <- dtwMatrix[i,j]
    }
  }
  
  return(dtwMatrix)
}

distanceMatrix <- calculateDTW(A)
distanceMatrix
     [,1] [,2] [,3] [,4]
[1,]    0   18  151  160
[2,]   18    0  154  161
[3,]  151  154    0   66
[4,]  160  161   66    0
# Use the k-means algorithm to cluster the genes
x
Error: object 'x' not found
---
title: "Final Project_Gene Expression data Analysis"
author: "Eralda Gjika"
date: "December 2022"
output: html_notebook
---

Reference:
https://rdrr.io/cran/TSMining/
https://rpubs.com/esobolewska/dtw-time-series
https://cran.r-project.org/web/packages/STMotif/vignettes/STMotif.html
https://cran.r-project.org/web/packages/tsmp/vignettes/press.html


# Import dhe dataset 
The data was downloaded from the author source. Then imported in R as a excel file. 
```{r}
library(readxl)
Table_S1_DEgen <- read_excel("D:/ALDA 2021/CARLETON 2022/STAT5900-Genomic/Final Project STAT5900F/Table S1 Rev1- Differentially expressed gene during encystation.xlsx",   sheet = "log2 fold change")
#View(Table_S1_DEgen)
head(Table_S1_DEgen)

```

```{r}
Gen_T1_T2<-Table_S1_DEgen[,-3] #save gene_id and time from T1 to T2
head(Gen_T1_T2)
Gen_T1_T2$Geneid=as.factor(Gen_T1_T2$Geneid)
Gen_T1_T2$T1 =as.numeric(Gen_T1_T2$T1)
```
# Check if rows are standardized
```{r}
mean(as.matrix(Gen_T1_T2[1,-c(1,2)],na.rm = T))# try for the first row
sd(as.matrix(Gen_T1_T2[1,-c(1,2)],na.rm = T)) # try for the first row
```

# Delete observations with missing data n%
```{r}
# this function will delete all rows with missing data based on a threshold n (n%)
delete.row_na <- function(D, n) {
  D[rowSums(D==0)<= n*ncol(D),]
}
```

Remove observations with missing values more than 95% (rows removed)
```{r}
gen_T1_T2_del<-delete.row_na(Gen_T1_T2[,-c(1,2)],0.95)
dim(gen_T1_T2_del)
```

```{r i_names}
i_names<-rownames(gen_T1_T2_del)# names of genes saved after removing those with NA
length(i_names)
head(i_names)
```

# A function which will Standardize the rows of the dataframe.
Each row is considered as a time series (observation). For a better similarity measure we will standardize the time series (each row of the dataset).

```{r}
ByRow_Sd=function(M){
	A=matrix(NA,nrow=nrow(M),ncol=ncol(M))
	  for(i in 1:nrow(M)) 
	{
	  for (j in 1:ncol(M))
	  {
	    A[i,j]=(M[i,j]-mean(M[i,],na.rm=T))/sd(M[i,],na.rm = T)
	  }
  }
 return(A)
	}
```



```{r}
# transform our dataframe as a matrix to work better with the standardization function by row (removed the geneID column)
Gen_1<-as.matrix(gen_T1_T2_del[,-1])
Gen_standardized<-ByRow_Sd(Gen_1)
# checking for the first row the mean and sd
mean(Gen_standardized[1,],na.rm = T)
sd(Gen_standardized[1,],na.rm=T)
```

# Create a function which will plot each gene 
(after log2 transformed taken from the authors)
```{r}
# Graph before standardization
Plot_gene_real=function(M){
  A=plot(M[1,],ylim=c(-5,10),xlab="Time",ylab="value",main="Gene expression over time-before",type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="darkblue")
}
  print(A)
}

# before removing T1 which is 0 for all genes
Plot_gene_real(Gen_1)
abline(v=4,col="red",lwd=2)
abline(v=7,col="purple",lwd=2)
abline(v=11,col="green",lwd=2)
arrows(10,-5,11,-3.5, col="green",lwd=2)
arrows(10,10,11,9.5,col="green",lwd=2)
text(5,-3,"time 10.5h",col="red")
text(5.8,10,"time 21h",col="purple")
text(9.6,-4.5,"Cyst",col="green")

# after removing T1 which is 0 for all genes
Plot_gene_real(Gen_1)
abline(v=4,col="red",lwd=2)
abline(v=7,col="purple",lwd=2)
abline(v=10,col="green",lwd=2)
arrows(9,-5,10,-3.5, col="green",lwd=2)
arrows(9,10,10,9.5,col="green",lwd=2)
text(5,-3,"time 10.5h",col="red")
text(5.8,10,"time 21h",col="purple")
text(9.6,-4.5,"Cyst",col="green")
```
Since they all start at time 0 in moment of time T1 we may remove this time from our consideration!

```{r}
Plot_gene_real(Gen_1)
```

# Function which will plot genes after standardization 
```{r}
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3.5,3.5),xlab="Time",ylab="value",main="Gene expression over time-after")
for (i in 1:nrow(M)){
    lines(M[i,],col="darkblue")
}
  print(A)
  }
```


```{r}
Plot_gene(Gen_standardized)
abline(v=4,col="red",lwd=2)
abline(v=7,col="purple",lwd=2)
abline(v=10,col="green",lwd=2)
arrows(8,4.5,10,3.1, col="green",lwd=2)
arrows(8,-4.5,10,-3.1,col="green",lwd=2)
text(5,-3,"time 10.5h",col="red")
text(5.8,3,"time 21h",col="purple")
text(9.6,-3,"Cyst",col="green")

```

# Create some graphs for the gene evolution using ggplot

```{r}
library(data.table)
library(dplyr)
# transpose function
Gen_ID<-Gen_T1_T2$Geneid # save geneID information for latter
gen_T1_T2_transp<-t(Gen_standardized) # standardized time series
dim(gen_T1_T2_transp)
# in the transpose matrix genes are in columns and time in rows,  12x5320 
library(tidyr)
library(tidyverse)
gene_long<-gather(data.frame(gen_T1_T2_transp[c(1:11),c(1:3908)])) 
head(gene_long)
dim(gene_long)
gene_long$value=as.numeric(gene_long$value)
# make a timepoint column
t<-c("3.5h","7h","10.5h","14h","17.5h","21h","24.5h","28h","31.5h","Cyst","T2")
gene_long<- gene_long %>% mutate(time=rep(1:11,3908))
View(gene_long)


# plot by key first 12 genes
gene_long[1:220,]  %>% 
  ggplot(aes(x=time, y=value, color=key)) +
  geom_line( size=1) +
  ggtitle("Gene sequences over time") +
  theme(legend.position="none")+
  facet_wrap(~ key , scales = "free", nrow= 5) 

gene_long[1:44,]  %>% 
     ggplot(aes(x=time, y=value, color=key)) +
     geom_line( size=1) +
     ggtitle("Gene sequences over time") +
     theme(legend.position="none")+
     facet_wrap(~ key , scales = "free", nrow= 1) 
 
```

```{r}
# plot by key first 12 genes
t1<-c("3.5h","7h","10.5h","14h","17.5","21h","24.5h","28h","31.5h","cycl","T2")
gene_long<-gene_long  %>% mutate(TIME=rep(t1,3908))
gene_long %>%
    ggplot(aes(x=time, y=value, color=key)) +
    geom_line( size=0.1) +
    ggtitle("gene evolution over time") +
    theme(legend.position="none")

```

# Create a time series with all genes together
This will halp us use the time series methodologies. The long time series here will have a frequency of 11.

```{r}
library(fpp3)
library(forecast)
library(fpp2)
plot(ts(gene_long$value,start=1, frequency=11), main="long time series of observations", col="darkblue")
# ggseasonplot(ts(gene_long$value,start=2000, frequency=12),season.labels = NULL)
autoplot(ts(gene_long$value,start=1, frequency=11),col="darkblue")

```

```{r}
library(fpp3)
library(forecast)
set.seed(12345678)
gene_ts<-ts(gene_long$value, start=1,frequency=11)
#ggseasonplot(gene_ts)
seasonplot(gene_ts, col=c("pink","orange","purple","red","grey"),main="Seasonplot gene time expression",xlab="time",season.labels=c("3.5h","7h","10.5h","14h","17.5","21h","24.5h","28h","31.5h","cycl","T2")) #ok

seasonplot(gene_ts, col=c("pink","orange","purple","red","grey"),main="Seasonplot",xlab="time",season.labels=c("3.5h","7h","10.5h","14h","17.5","21h","24.5h","28h","31.5h","cycl","T2")) #ok
```
#TSMP library

reference: https://github.com/matrix-profile-foundation/tsmp
```{r}
library(tsmp)
```


Reference: https://www.r-bloggers.com/2020/09/100-time-series-data-mining-questions-part-2/


```{r}
# Basic workflow:
matrix <- tsmp(gene_ts, window_size = 11) %>%
  find_motif(n_motifs = 3) %T>%
  plot()

matrix <- tsmp(gene_ts, window_size = 11) %>%
  find_motif(n_motifs = 4) %T>%
  plot()
```

```{r}
tictac3 <- Sys.time()
Motif.discovery<-compute(gene_ts, 11) %>% motifs() %>% visualize()
Motif.discovery
```

```{r}
tictac3 <- Sys.time() - tictac3

cat(paste("compute(), motifs(), visualize() finished in ", tictac3, "seconds (with plot!)\n\n"))
## compute(), motifs(), visualize() finished in  0.0680019855499268 seconds (with plot!)
```
# Try codes below to obtain the different motifs
```{r}
# Motif.discovery<-compute(gene_ts, 11) %>% motifs(3) %>% visualize()
# Motif.discovery
```

Look at the value of motifs what changes in visualization 
```{r}
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(5) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(6) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(10) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(20) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(200) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(50) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(2) %>% visualize()
 # Motif.discovery<-compute(gene_ts, 11) %>% motifs(20) %>% visualize()
```


# Cluster analysis

## Euclidean distance matrix
After removing T1 which is 0 for all observations
```{r}
library(factoextra)
eu_dist<-dist(Gen_1)
hclust<-hclust(eu_dist)
plot(hclust)
manhatan_dist<-dist(Gen_1, method="manhattan")
fviz_dist(manhatan_dist)

# Cluster analysis when T1 is removed and in original data
# 73% variance explained
k2<- kmeans(data.frame(Gen_1), centers = 3, nstart = 25)
fviz_cluster(k2,data=data.frame(Gen_1),label=NA, main="Before standardization")

k2.1<- kmeans(data.frame(Gen_1), centers = 4, nstart = 25)
fviz_cluster(k2.1,data=data.frame(Gen_1),label=NA, main="Before standardization")


# for k2.1
# save the index for genes in each cluster and visualize them
cluster_1.2<-which(k2.1$cluster==1)
cluster_2.2<-which(k2.1$cluster==2)
cluster_3.2<-which(k2.1$cluster==3)
cluster_4.2<-which(k2.1$cluster==4)

length(cluster_1.2)
#
length(cluster_2.2)
#
length(cluster_3.2)
#
length(cluster_4.2)

Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3.5,5),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
# get the cluster visualization in one
par(mfrow=c(1,4))
Plot_gene(Gen_1[cluster_1.2,-1])
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3.5,3),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_1[cluster_2.2,-1])
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-0.5,9),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
Plot_gene(Gen_1[cluster_3.2,-1])
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2,6),xlab="Time",ylab="value",main="Gene expression over time-before",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_1[cluster_4.2,])

########################### After standardization ###############

k2.1<- kmeans(data.frame(Gen_standardized), centers = 4, nstart = 25)
fviz_cluster(k2.1,data=data.frame(Gen_1),label=NA, main="Before standardization")


# 
# for k2.1

# save the index for genes in each cluster and visualize them
cluster_1.2<-which(k2.1$cluster==1)
cluster_2.2<-which(k2.1$cluster==2)
cluster_3.2<-which(k2.1$cluster==3)
cluster_4.2<-which(k2.1$cluster==4)


Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
# get the cluster visualization in one
par(mfrow=c(1,4))
Plot_gene(Gen_standardized[cluster_1.2,])
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-3,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_standardized[cluster_2.2,-1])
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2.2,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
   lines(M[1,],lwd=3,col="red")
   print(A)
  }
Plot_gene(Gen_standardized[cluster_3.2,])
Plot_gene=function(M){
  A=plot(M[1,],ylim=c(-2.3,3),xlab="Time",ylab="value",main="Gene expression over time-after",col="red",lwd=3,type="l")
for (i in 1:nrow(M)){
    lines(M[i,],col="grey")
}
  lines(M[1,],lwd=3,col="red")
  print(A)
  }
Plot_gene(Gen_standardized[cluster_4.2,])

###################################

# after data are transformed-> standardized data
# 78% variance explained
k3<- kmeans(data.frame(Gen_standardized[,]), centers = 3, nstart = 25)
fviz_cluster(k3,data=data.frame(Gen_standardized[,]),label=NA,main="After standardization")

k4<- kmeans(data.frame(Gen_standardized[,]), centers = 4, nstart = 25)
fviz_cluster(k4,data=data.frame(Gen_standardized[,]),label=NA,main="After standardization")

# save the index for genes in each cluster and visualize them
cluster_1<-which(k3$cluster==1)
cluster_2<-which(k3$cluster==2)
cluster_3<-which(k3$cluster==3)
length(cluster_1)
#[1] 1587
length(cluster_2)
#[1] 727
length(cluster_3)
#[1] 1594

# get the cluster visualization in one
par(mfrow=c(1,3))
Plot_gene(Gen_1[cluster_1,])
Plot_gene(Gen_1[cluster_2,])
Plot_gene(Gen_1[cluster_3,])
```

Reference: https://www.r-bloggers.com/2019/10/cluster-multiple-time-series-using-k-means-2/

In standardized data we see a clear division of genes in clusters.
```{r}
# for visualization purpose
time_names<-colnames(Gen_1)# save time names

colnames(Gen_standardized)<-time_names
View(Gen_standardized)
heatmap(Gen_standardized)
heatmap(Gen_1)
```

## Manhattan distance
```{r}
library(factoextra)
manhatan_dist<-dist(Gen_1, method="manhattan")
hclust<-hclust(manhatan_dist)
plot(hclust)
fviz_dist(manhatan_dist)

manhatan_dist<-dist(Gen_standardized, method="manhattan")
fviz_dist(manhatan_dist)

```

## Minkowski distance
```{r}
library(factoextra)
minkowski_dist<-dist(Gen_1, method="minkowski",p=2)
hclust<-hclust(minkowski_dist)
plot(hclust)
fviz_dist(minkowski_dist)


```

```{r}
minkowski_dist<-dist(Gen_standardized, method="minkowski",p=2)
fviz_dist(minkowski_dist)

eucl_dist<-dist(Gen_standardized)
fviz_dist(eucl_dist)
```



reference: https://stackoverflow.com/questions/3081066/what-techniques-exists-in-r-to-visualize-a-distance-matrix
```{r}
eu_dist<-dist(Gen_standardized)
dist_m <- as.matrix(eu_dist)
#dis_matrix<-write.csv(dist_m, "dist_matrix_graph.csv") # if want to save the result in csv
dist_mi <- 1/dist_m # one over, as qgraph takes similarity matrices as input
library(qgraph)


#jpeg('example_forcedraw.jpg', width=1000, height=1000, unit='px')
qgraph(dist_mi[1:100,1:100], layout='spring', vsize=3)
#dev.off()
```

```{r}
index<-which(dist_mi<=0.3)
dist_na<-dist_mi
dist_na[-index]="NA"
dim(dist_na)
dist_reduced<-na.omit(dist_na)
dim(dist_reduced)

qgraph(na.omit(dist_reduced), layout='spring', vsize=3)

```



# Taking too long to run!!
```{r}
#qgraph(dist_mi[1:500,1:500], layout='spring', vsize=3)

```

It seems from the cluster analysis and graphs that there is a small world of genes which are clearly different from the other genes. And these genes are the ones which have changes behavior during the last time periods.

```{r}
Q<-qgraph(dist_mi[3000:3900,3000:3900], layout='spring', vsize=3)
# Q
# From		To	  Weight
# 1 	 --- 	 2 	 0.83 
# 2 	 --- 	 3 	 0.83 
# 1 	 --- 	 4 	 0.86 
# 2 	 --- 	 4 	 2.94 
# 3 	 --- 	 4 	 0.86 
```

reference: http://sachaepskamp.com/qgraph/examples
```{r}
# # Correlations:
# Q <- qgraph(dist_mi[1:500,1:500], minimum = 0.1, cut = 0.9, vsize = 1.5, borders = TRUE)
# title("Distance Graph", line = 2.5)
# qgraph(Q, overlay = TRUE)
# title("distances", line = 2.5)
```


# Taking too long to run!!
```{r}
#qgraph(dist_mi, layout='spring', vsize=3)

```




reference: https://www.datanovia.com/en/blog/easy-correlation-matrix-analysis-in-r-using-corrr-package/
```{r}
library(corrr)
res.cor <- correlate(Gen_1)# between time moments
res.cor
res.cor %>% network_plot()# T2 is not correlated because in almost all genes this is the last moment of time observed and values retur to 0
res.cor <- correlate(Gen_1[,-11])# between time moments

res.cor %>% network_plot(min_cor=0.1,colours = c("red", "white", "darkblue"))
```
From this graph we are understanding that the last moment of time are important for gene evolution they are highly positively correlated.This may be used as a reasoning to classify our genes based on their evolution and changes over intervals of time. 
Moments of time from 10.5 h to 31.5h have high correlations and then a drop from this set to Cyst. So, may we consider moments of time10.5 to 31.5 for possible clusters?


## DTW distance matrix in R
Reference: https://stackoverflow.com/questions/49500668/calculating-a-distance-matrix-by-dtw

### Example
```{r}
library(dtw)
library(dtwclust)
M<-matrix(c(2,3,4,3,2,1,2,3,4,3,2,1,1,9,9,9,0,0,0,2,1,2,3,8),nrow=6)
M
dtw_distmat <- proxy::dist(M, method = "dtw", upper = TRUE, diag = TRUE)
dtw_distmat

```

```{r}

#suppressPackageStartupMessages(library(dtw))
Data<-as.matrix(Gen_standardized)
dim(Data)
dtw_distmat <- proxy::dist(Data, method = "dtw", upper = TRUE, diag = TRUE)
head(dtw_distmat,10)
```





```{r}
library(dtwclust)
View(gen_T1_T2_transp)
dtw_cluster2 = tsclust(gen_T1_T2_transp, type="partitional",k=6,preproc = zscore,distance="dtw_basic",centroid = "pam",trace=T)
```

```{r}
plot(dtw_cluster2)
```

```{r}
dtw_cluster2@cluster
```

```{r}
dtw_cluster1 = tsclust(gen_T1_T2_transp, type="partitional",k=3,preproc = zscore,distance="dtw_basic",centroid = "pam",trace=T)
```

```{r}
plot(dtw_cluster1)

```


```{r}
plot(dtw_cluster1,type = "centroid")
```

```{r}
plot(dtw_cluster1,type = "sc")

```




```{r}
library(dtw);
alignment<-dtw(Gen_standardized[1,],Gen_standardized[2,],keep=TRUE)
```


Refrence: https://dynamictimewarping.github.io/r/
```{r}
## Display the warping curve, i.e. the alignment curve
plot(alignment,type="threeway",col="red",lwd=3)

## Align and plot with the Rabiner-Juang type VI-c unsmoothed recursion
plot(dtw(Gen_standardized[1,],Gen_standardized[2,],keep=TRUE,step=rabinerJuangStepPattern(6,"c")),type="twoway",offset=-2,lwd=3,main="Gene 1 and Gene 2");

## See the recursion relation, as formula and diagram
rabinerJuangStepPattern(6,"c")
plot(rabinerJuangStepPattern(6,"c"),lwd=3)
```

```{r}
# sequence  and sequence 6
alignment<-dtw(Gen_standardized[1,],Gen_standardized[6,],keep=TRUE)

## Display the warping curve, i.e. the alignment curve
plot(alignment,type="threeway",col="red",lwd=3)

## Align and plot with the Rabiner-Juang type VI-c unsmoothed recursion
plot(dtw(Gen_standardized[1,],Gen_standardized[6,],keep=TRUE,step=rabinerJuangStepPattern(6,"c")),type="twoway",offset=-2,lwd=3,main="Gene 1 and Gene 6");

## See the recursion relation, as formula and diagram
rabinerJuangStepPattern(6,"c")
plot(rabinerJuangStepPattern(6,"c"),lwd=3)
```

```{r}
# sequence 1 and sequence 3000
alignment<-dtw(Gen_standardized[1,],Gen_standardized[3000,],keep=TRUE)

## Display the warping curve, i.e. the alignment curve
plot(alignment,type="threeway",col="red",lwd=3)

## Align and plot with the Rabiner-Juang type VI-c unsmoothed recursion
plot(dtw(Gen_standardized[1,],Gen_standardized[3000,],keep=TRUE,step=rabinerJuangStepPattern(6,"c")),type="twoway",offset=-2,lwd=3,main="Gene 1 and Gene 3000");

## See the recursion relation, as formula and diagram
rabinerJuangStepPattern(6,"c")
plot(rabinerJuangStepPattern(6,"c"),lwd=3)
```

# More work regarding DTW
To use this function, you would simply need to pass in the matrix of gene expression time series as an argument, and the function will return a matrix of DTW distances. For example, if your matrix of gene expression time series is called `geneMatrix`, you could use the following code to calculate the DTW distances:

```{r}
calculateDTW <- function(geneMatrix) {
  # Calculate the number of genes in the matrix
  nGenes <- nrow(geneMatrix)
  
  # Create an empty matrix to store the DTW distances
  dtwMatrix <- matrix(0, nrow = nGenes, ncol = nGenes)
  
  # Loop through each pair of genes
  for (i in 1:(nGenes-1)) {
    for (j in (i+1):nGenes) {
      
      # Calculate the DTW distance between the two gene expression time series
      dtwMatrix[i,j] <- dtw(geneMatrix[i,], geneMatrix[j,], keep=T)$distance
      dtwMatrix[j,i] <- dtwMatrix[i,j]
    }
  }
  
  return(dtwMatrix)
}

```


```{r}
dtwMatrix[i,j] <- dtw(geneMatrix[i,], geneMatrix[j,], keep=T)$distance
dtwMatrix[j,i] <- dtwMatrix[i,j]

```

#Example

```{r}
A <- matrix(c(1,2,3,4,5,3,4,5,4,3,6,7,8,7,6,5,4,5,9,34,34,21,32,43,5,4,32,12,12,23,45,54), nrow=4, byrow=TRUE)

# Calculate the DTW distance matrix for the matrix A
dtwMatrix <- calculateDTW(A)

# Print the DTW distance matrix
print(dtwMatrix)

```

This matrix shows the DTW distances between each pair of gene expression time series in the matrix `A`. For example, the distance between the first and second time series is 18, the distance between the first and third time series is 151, and so on. You can use this matrix to compute the clusters of the genes using a clustering algorithm, as described in the previous response.


```{r}
# Load the ggplot2 package
library(ggplot2)

# Calculate the DTW distance matrix for the matrix A
distanceMatrix <- calculateDTW(A)

# Use the k-means algorithm to cluster the genes
k <- 3  # Set the number of clusters to 3
clusters <- kmeans(distanceMatrix, k)

# Create a data frame with the gene names and cluster assignments
geneData <- data.frame(gene=rownames(dtwMatrix), cluster = clusters$cluster)

# Create a scatter plot of the gene data, with the genes in different
# clusters being plotted in different colors
ggplot(geneData, aes(x=1, y=gene)) +
  geom_point(aes(color=factor(cluster))) +
  scale_color_discrete(name="Cluster")

```
This will create a scatter plot of the genes in the matrix `A`, with the genes in each cluster being plotted in a different color. This plot can be useful for visualizing the clusters that were identified by the clustering algorithm, and can help you to understand the underlying structure of the gene expression data.

```{r}
# Load the required packages
library(tseries)
library(zoo)
library(stats)
library(fpc)
library(ggplot2)

# Define the matrix A
A <- matrix(c(1,2,3,4,5,3,4,5,4,3,6,7,8,7,6,5,4,5,9,34,34,21,32,43,5,4,32,12,12,23,45,54), nrow=4, byrow=TRUE)

# Calculate the DTW distance matrix for the matrix A
calculateDTW <- function(geneMatrix) {
  # Calculate the number of genes in the matrix
  nGenes <- nrow(geneMatrix)
  
  # Create an empty matrix to store the DTW distances
  dtwMatrix <- matrix(0, nrow = nGenes, ncol = nGenes)
  
  # Loop through each pair of genes
  for (i in 1:(nGenes-1)) {
    for (j in (i+1):nGenes) {
      
      # Calculate the DTW distance between the two gene expression time series
      dtwMatrix[i,j] <- dtw(geneMatrix[i,], geneMatrix[j,], keep=T)$distance
      dtwMatrix[j,i] <- dtwMatrix[i,j]
    }
  }
  
  return(dtwMatrix)
}

distanceMatrix <- calculateDTW(A)
distanceMatrix
# Use the k-means algorithm to cluster the genes

```

